Explore acoustic speed with versatile physics calculation modes. Check temperature, gas, density, elasticity, and wavelength. See results, charts, examples, formulas, and practical answers instantly.
Use air mode for simple atmospheric estimates, gas mode for thermodynamic calculations, elasticity mode for liquids or solids, and wave mode when frequency and wavelength are known.
v = 331.3 + 0.606T
Here, v is speed in m/s and T is air temperature in °C. This works well for normal air calculations.
v = √(γRT / M)
γ is the heat capacity ratio, R is the universal gas constant, T is absolute temperature in kelvin, and M is molar mass in kg/mol.
v = √(E / ρ)
E is elastic modulus in pascals and ρ is density in kg/m³. This is useful for many liquid and solid approximations.
v = fλ
f is frequency and λ is wavelength. This form is ideal when wave measurements are already available.
| Medium | Condition | Method | Approximate Speed (m/s) |
|---|---|---|---|
| Air | 20°C | v = 331.3 + 0.606T | 343.42 |
| Hydrogen | 20°C | v = √(γRT / M) | 1305.00 |
| Water | Room temperature | v = √(E / ρ) | 1482.00 |
| Steel | Typical structural steel | v = √(E / ρ) | 5960.00 |
Radio waves have the greater speed. They are electromagnetic waves and travel at about 299,792,458 m/s in vacuum, far faster than sound in any ordinary medium.
A shock wave begins forming when an object reaches or exceeds the local speed of sound, around Mach 1. The exact value changes with temperature and medium.
Common formulas are v = 331.3 + 0.606T for air, v = √(γRT / M) for gases, v = √(E / ρ) for elastic media, and v = fλ from wave measurements.
Use v = √(γRT / M). For hydrogen, γ is about 1.41 and M is about 0.002016 kg/mol. At 20°C, the result is roughly 1305 m/s.
In the same medium, the speed stays the same. Increasing frequency makes the wavelength smaller, so v = fλ still balances without changing wave speed.
For gases, the speed generally increases as temperature rises. Warmer particles transfer vibrations faster, which increases the propagation speed of sound.
It depends mainly on temperature. Humidity and gas composition also matter. Pressure alone has little effect if temperature and composition stay constant.
Liquids and solids have particles packed more closely together, so vibrations transfer more quickly. Their higher stiffness usually outweighs their higher density.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.